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Bounding Box Vectorization for Oriented Object Detection With Tanimoto Coefficient Regression

Linfei Wang, Yibing Zhan, Wei Liu, Baosheng Yu, Dapeng Tao

2023IEEE Transactions on Multimedia23 citationsDOI

Abstract

Current oriented object detection methods mainly utilize a vanilla coordinate-angle representation for bounding box regression, which usually suffers from inconsistency between the bounding box regression losses and prediction errors induced with respect to different rotation angles, aspect ratios, and scales. Therefore, although the existing oriented object detectors have achieved very good performances under coarse evaluation metrics such as AP50, their performance significantly degrades when using stricter evaluation metric such as AP75. To address the abovementioned issues, we propose a new regression method with bounding box vectorization that implicitly represents the shape and orientation of an object with a set of orthogonal vectors. By doing this, the proposed method delicately avoids the inconsistency issues encountered in oriented bounding box regression. During training, we introduce the Tanimoto coefficient to evaluate the similarity of the bounding box vector in a shape- and orientation-aware manner, and we refer to the proposed box-to-vector loss as the B2V loss. In addition to 2D object detection, the proposed method can be easily generalized to 3D scenarios involving orientation estimation, such as autonomous driving. We evaluate the proposed method through extensive experiments conducted on four popular oriented object detection datasets, including both 2D and 3D datasets, where the proposed method significantly outperforms the recently developed state-of-the-art methods when using a more accurate evaluation metric.

Topics & Concepts

Minimum bounding boxComputer scienceVectorization (mathematics)Metric (unit)Orientation (vector space)Artificial intelligenceBounding overwatchSimilarity (geometry)RegressionPattern recognition (psychology)Object detectionSet (abstract data type)Object (grammar)Support vector machineMathematicsImage (mathematics)StatisticsOperations managementGeometryProgramming languageParallel computingEconomicsAdvanced Neural Network ApplicationsRobotics and Sensor-Based LocalizationIndustrial Vision Systems and Defect Detection
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